M
M. Ganapathi
Researcher at VIT University
Publications - 102
Citations - 3684
M. Ganapathi is an academic researcher from VIT University. The author has contributed to research in topics: Finite element method & Rotary inertia. The author has an hindex of 33, co-authored 102 publications receiving 3142 citations. Previous affiliations of M. Ganapathi include Indian Institute of Technology Madras & Indian Institute of Technology Delhi.
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Nonlinear Dynamic Thermal Buckling of Functionally Graded Spherical Caps
TL;DR: In this article, the nonlinear dynamic thermal buckling of functionally graded spherical caps is investigated using a threedoded shear flexible axisymmetric curved shell element based on field-consistency principle.
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Nonlinear bending of porous curved beams reinforced by functionally graded nanocomposite graphene platelets applying an efficient shear flexible finite element approach
TL;DR: In this paper, the nonlinear flexural bending of thin and porous curved composite beams reinforced and functionally graded by graphene platelets is carried out using a three-noded C1 continuous curved beam finite element developed introducing an efficient shear deformation theory based on trigonometric function.
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Nonlinear supersonic flutter study of porous 2D curved panels including graphene platelets reinforcement effect using trigonometric shear deformable finite element
TL;DR: In this article, a curved beam element based on the trigonometric shear deformation theory is employed to model the nonlinear panel flutter behavior of two-dimensional porous curved panel reinforced by graphene platelets exposed to a supersonic flow.
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On the elastic stability of simply supported anisotropic sandwich panels
TL;DR: In this article, the elastic stability behavior of simply supported anisotropic sandwich flat panels subjected to mechanical in-plane loads is investigated using an analytical approach based on first-order shear deformation theory and the shear correction factors employed are based on energy consideration.
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A nonlocal higher-order curved beam finite model including thickness stretching effect for bending analysis of curved nanobeams
TL;DR: In this article, a finite element approach is developed for the static analysis of curved nanobeams using nonlocal elasticity beam theory based on Eringen formulation coupled with a hig...